SEMA Journal

Índice del Volume 76, Issue 4, December 2019 de SEMA Journal
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1.
Analysis and numerical methods for the Riesz space distributed-order advection-diffusion equation with time delay, Mohammad Javidi, Mahdi Saedshoar Heris, pp. 533-551.
2.
On approximation of FBVP by homotopy-based truncation technique, Emran Khoshrouye Ghiasi, Reza Saleh, pp. 553-558.
3.
Optimal fourth order methods with its multi-step version for nonlinear equation and their basins of attraction, Parimala Sivakumar, Kalyanasundaram Madhu, Jayakumar Jayaraman, pp. 559-579.
4.
On the weak consistency of finite volumes schemes for conservation laws on general meshes, T. Gallouët, R. Herbin, J.-C. Latché, pp. 581-594.
5.
On developing a novel sixth order transformation method for multiple roots and its basins of attraction, Rajni Sharma, Ashu Bahl, pp. 595-613.
6.
A comparison of Newton-Raphson method with Newton-Krylov generalized minimal residual (GMRes) method for solving one and two dimensional nonlinear Fredholm integral equations, Kourosh Parand, Hafez Yari, Reza Taheri, Simin Shekarpaz, pp. 615-624.
7.
Global existence of solutions to differential equations, Alexander G. Ramm, pp. 625-628.

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Índice del Volume 77, Issue 1, March 2020 de SEMA Journal
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1.
Homogenization of a nonlinear parabolic problem corresponding to a Leray-Lions monotone operator with right-hand side measure, Mohammed Abdellaoui, Elhoussine Azroul, pp. 1-26.
2.
Fractional order solutions to fractional order partial differential equations, Bhupendra Nath Tiwari, Dimple Singh Thakran, Priyanka Sejwal, Antim Vats, Santosh Yadav, pp. 27-46.
3.
Irregular colorings of derived graphs of flower graph, A. Rohini, M. Venkatachalam, R. Sangamithra, pp. 47-57.
4.
On the computation of Proper Generalized Decomposition modes of parametric elliptic problems, M. Azaïez, T. Chacón Rebollo, M. Gómez Mármol, pp. 59-72.
5.
Finite time blow-up for some nonlinear evolution equations, Tarek Saanouni, pp. 73-80.
6.
Explicit representation of orthonormal Bernoulli polynomials and its application for solving Volterra-Fredholm-Hammerstein integral equations, Farshid Mirzaee, Nasrin Samadyar, pp. 81-96.
7.
Numerical solution of the Bagley-Torvik equation using Laguerre polynomials, Tianfu Ji, Jianhua Hou, pp. 97-106.


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